[1] |
RYHAM R J, LIU C, ZIKATANOV L. Mathematical models for the deformation of electrolyte droplets[J]. Discrete Contin Dyn Syst Ser B, 2007, 8(3): 649-661.
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[2] |
DENG C, ZHAO J, CUI S. Well-posedness for the Navier-Stokes-Nernst-Planck-Poisson system in Triebel-Lizorkin space and Besov space with negative indices[J]. J Math Anal Appl, 2011, 377(1): 392-405.
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[3] |
FAN J, NAKAMURA G, ZHOU Y. On the Cauchy problem for a model of electro-kinetic fluid[J]. Appl Math Lett, 2012, 25(1): 33-37.
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[4] |
ZHAO J, BAI M. Blow-up criteria for the three dimensional nonlinear dissipative system modeling electro-hydrodynamics[J]. Nonlinear Analysis: Real World Applications, 2016, 31: 210-226.
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[5] |
LI F. Quasineutral limit of the electro-diffusion model arising in electrohydrodynamics[J]. J Differential Equations, 2009, 246(9): 3620-3641.
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[6] |
SHAO G, CHAI X. Approximation of the 2D incompressible electrohydrodynamics system by the artificial compressibility method[J]. Boundary Value Problems, 2017, 2017(1): 14.
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[7] |
RYHAM R J. Existence, uniqueness, regularity and long-term behavior for dissipative systems modeling electrohydrodynamics[DB/OL]. arXiv:0910.4973.
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[8] |
FAN J, LI F, NAKAMURA G. Regularity criteria for a mathematical model for the deformation of electrolyte droplets[J]. Appl Math Lett, 2013, 26: 494-499.
|
[9] |
BOSIA S, PATA V, ROBINSON J. A weak-Lp Prodi-Serrin type regularity criterion for the Navier-Stokes equations[J]. J Math Fluid Mech, 2014, 16: 721-725.
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[10] |
GRAFAKOS L. Classical Fourier Analysis[M]. New York: Springer, 2008.
|
[11] |
PATA V, MIRANVILLE A. On the regularity of solutions to the Navier-Stokes equations[J]. Commun Pure Appl Anal, 2012, 11: 747-761.)
|
[1] |
RYHAM R J, LIU C, ZIKATANOV L. Mathematical models for the deformation of electrolyte droplets[J]. Discrete Contin Dyn Syst Ser B, 2007, 8(3): 649-661.
|
[2] |
DENG C, ZHAO J, CUI S. Well-posedness for the Navier-Stokes-Nernst-Planck-Poisson system in Triebel-Lizorkin space and Besov space with negative indices[J]. J Math Anal Appl, 2011, 377(1): 392-405.
|
[3] |
FAN J, NAKAMURA G, ZHOU Y. On the Cauchy problem for a model of electro-kinetic fluid[J]. Appl Math Lett, 2012, 25(1): 33-37.
|
[4] |
ZHAO J, BAI M. Blow-up criteria for the three dimensional nonlinear dissipative system modeling electro-hydrodynamics[J]. Nonlinear Analysis: Real World Applications, 2016, 31: 210-226.
|
[5] |
LI F. Quasineutral limit of the electro-diffusion model arising in electrohydrodynamics[J]. J Differential Equations, 2009, 246(9): 3620-3641.
|
[6] |
SHAO G, CHAI X. Approximation of the 2D incompressible electrohydrodynamics system by the artificial compressibility method[J]. Boundary Value Problems, 2017, 2017(1): 14.
|
[7] |
RYHAM R J. Existence, uniqueness, regularity and long-term behavior for dissipative systems modeling electrohydrodynamics[DB/OL]. arXiv:0910.4973.
|
[8] |
FAN J, LI F, NAKAMURA G. Regularity criteria for a mathematical model for the deformation of electrolyte droplets[J]. Appl Math Lett, 2013, 26: 494-499.
|
[9] |
BOSIA S, PATA V, ROBINSON J. A weak-Lp Prodi-Serrin type regularity criterion for the Navier-Stokes equations[J]. J Math Fluid Mech, 2014, 16: 721-725.
|
[10] |
GRAFAKOS L. Classical Fourier Analysis[M]. New York: Springer, 2008.
|
[11] |
PATA V, MIRANVILLE A. On the regularity of solutions to the Navier-Stokes equations[J]. Commun Pure Appl Anal, 2012, 11: 747-761.)
|